Q: What are the two consecutive integers of the square root of 66 found between?

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There can be no numbers of any kind that lie between the number 24. The word "between" implies two values which are different so that there is some "between" to be found.

A quadratic sequence is when the difference between two terms changes each step. To find the formula for a quadratic sequence, one must first find the difference between the consecutive terms. Then a second difference must be found by finding the difference between the first consecutive differences.

-20

#include <iostream> using namespace std; int main() { cout << "Enter a number: "; int target; cin >> target; int num = 0; int sum; while ((sum != target) && (num <= target)) { num++; sum = (num + (num + 1)); if (num == target) { cout << "No consecutive sums found."; return 0; } } cout << "The two consecutive numbers adding up to " << target << " are: \n" << num << "\n" << (num + 1); return 0; } ---------------------------- Use this c++ code. P.S. that's impossible because the sum of two consecutive integers (which means an odd and an even) has to be odd.

Find the greatest product of five consecutive digits in the 1000-digit number.7316717653133062491922511967442657474235534919493496983520312774506326239578318016984801869478851843858615607891129494954595017379583319528532088055111254069874715852386305071569329096329522744304355766896648950445244523161731856403098711121722383113622298934233803081353362766142828064444866452387493035890729629049156044077239071381051585930796086670172427121883998797908792274921901699720888093776657273330010533678812202354218097512545405947522435258490771167055601360483958644670632441572215539753697817977846174064955149290862569321978468622482839722413756570560574902614079729686524145351004748216637048440319989000889524345065854122758866688116427171479924442928230863465674813919123162824586178664583591245665294765456828489128831426076900422421902267105562632111110937054421750694165896040807198403850962455444362981230987879927244284909188845801561660979191338754992005240636899125607176060588611646710940507754100225698315520005593572972571636269561882670428252483600823257530420752963450

Related questions

761 is a prime number, so it has only two divisors; 1 and 761 itself. 729 is the square of 27 and 784 is the square of 28. 761 is found between the numbers 729 and 784 so √761 is a number between 27 and 28 which are consecutive integers. Answer is 27 and 28

greater

There can be no numbers of any kind that lie between the number 24. The word "between" implies two values which are different so that there is some "between" to be found.

17 and 18 I found this by dividing 35 by 2, which gives you 17.5. The nearest integers on either side are 17 and 18.

16 and 17 are the first two consecutive WHOLE numbers. Consecutive has no meaning for the real numbers since a another can be found between any two.

Not sure what two non-consecutive points are. No two points are consecutive in the sense that an infinite number of points can be found between any two points.

3 is found between 2 and 4.

The integers are 43 and 44. The answer can be found by representing the two consecutive numbers as "n" and "n+1". n2 + (n+1)2 = 3785 n2 + (n2 + 2n + 1) = 3785 2n2 + 2n + 1 = 3785 2n2 + 2n - 3784 = 0 n2 + n - 1892 = 0 (n + 44) (n-43) = 0 n = -44, +43 The answer is restricted to positive values, so n = 43 and n+1 = 44

You don't. Any two numbers that are both even or both odd will add up to an even number. But, the two consecutive numbers that add up to 217 are 108 and 109. And I found THAT by dividing by 2 and rounding down and up. 217/2=108.5

A quadratic sequence is when the difference between two terms changes each step. To find the formula for a quadratic sequence, one must first find the difference between the consecutive terms. Then a second difference must be found by finding the difference between the first consecutive differences.

The square root of 45

Integers were not "found" by any specific person. They are a mathematical concept that has been studied and understood by mathematicians throughout history. The concept of integers has been developed and refined over time by many different mathematicians.